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Type 'q()' to quit R. > pkgname <- "modnets" > source(file.path(R.home("share"), "R", "examples-header.R")) > options(warn = 1) > library('modnets') > > base::assign(".oldSearch", base::search(), pos = 'CheckExEnv') > base::assign(".old_wd", base::getwd(), pos = 'CheckExEnv') > cleanEx() > nameEx("CentClust") > ### * CentClust > > flush(stderr()); flush(stdout()) > > ### Name: CentClust > ### Title: Node centrality, clustering coefficients, and shortest path > ### lengths > ### Aliases: CentClust centAuto clustAuto > > ### ** Examples > > x <- fitNetwork(ggmDat, 'M') > > clustAuto(x) clustWS signed_clustWS clustZhang signed_clustZhang clustOnnela V1 1 -0.3333333 0.05255080 0.045141451 0.07952694 V2 1 -0.3333333 0.10110024 0.038402685 0.04516820 V3 1 -0.3333333 0.07147559 0.009416351 0.04389078 V4 1 0.3333333 0.09515989 0.094533611 0.07259450 V5 1 -0.3333333 0.04866861 0.042132017 0.08121098 signed_clustOnnela clustBarrat V1 0.01433650 1 V2 -0.01038401 1 V3 -0.01317170 1 V4 0.05605313 1 V5 0.01671756 1 > centAuto(x, 'interactions') $node.centrality Betweenness Closeness Strength ExpectedInfluence V1 3 0.04402221 0.7701032 0.7534597 V2 0 0.03310782 0.3826935 0.3660500 V3 0 0.03352197 0.4546426 0.4381349 V4 4 0.05328029 0.6210522 0.6210522 V5 3 0.04633257 0.7983549 0.7818472 $edge.betweenness.centrality from to edgebetweenness 2 V4 V5 6 4 V1 V4 6 3 V1 V3 4 8 V2 V5 4 1 V1 V2 0 5 V1 V5 0 6 V2 V3 0 7 V2 V4 0 9 V3 V4 0 10 V3 V5 0 $ShortestPathLengths V1 V2 V3 V4 V5 V1 0.000000 9.635314 2.371791 3.947140 6.761562 V2 9.635314 0.000000 12.007105 5.688174 2.873752 V3 2.371791 12.007105 0.000000 6.318931 9.133353 V4 3.947140 5.688174 6.318931 0.000000 2.814422 V5 6.761562 2.873752 9.133353 2.814422 0.000000 attr(,"class") [1] "list" "centrality_auto" > > > > cleanEx() > nameEx("CentralityAndClustering") > ### * CentralityAndClustering > > flush(stderr()); flush(stdout()) > > ### Name: CentralityAndClustering > ### Title: Create table of centrality values or clustering coefficients > ### Aliases: CentralityAndClustering centTable clustTable > > ### ** Examples > > x <- fitNetwork(gvarDat, 'M', lags = TRUE) > > clustTable(x) graph type node measure value 1 graph 1 NA V1 WS 0.7302967 2 graph 1 NA V2 WS 0.7302967 3 graph 1 NA V3 WS 0.7302967 4 graph 1 NA V4 WS -1.0954451 5 graph 1 NA V5 WS -1.0954451 6 graph 1 NA V1 Zhang 0.7071865 7 graph 1 NA V2 Zhang 0.4424140 8 graph 1 NA V3 Zhang 0.3033887 9 graph 1 NA V4 Zhang 0.3118993 10 graph 1 NA V5 Zhang -1.7648885 11 graph 1 NA V1 Onnela 1.1815278 12 graph 1 NA V2 Onnela 0.4308746 13 graph 1 NA V3 Onnela 0.3396521 14 graph 1 NA V4 Onnela -0.5300917 15 graph 1 NA V5 Onnela -1.4219628 > centTable(x, which.net = 'interactions') graph type node measure value 1 graph 1 NA V1.y Betweenness 0.4472136 2 graph 1 NA V2.y Betweenness -1.0434984 3 graph 1 NA V3.y Betweenness 0.4472136 4 graph 1 NA V4.y Betweenness -1.0434984 5 graph 1 NA V5.y Betweenness 1.1925696 6 graph 1 NA V1.y Closeness -0.4334076 7 graph 1 NA V2.y Closeness 1.7887281 8 graph 1 NA V3.y Closeness -0.4619620 9 graph 1 NA V4.y Closeness -0.4555169 10 graph 1 NA V5.y Closeness -0.4378415 11 graph 1 NA V1.y InStrength -0.3675530 12 graph 1 NA V2.y InStrength -1.2624618 13 graph 1 NA V3.y InStrength 0.6296647 14 graph 1 NA V4.y InStrength -0.3287602 15 graph 1 NA V5.y InStrength 1.3291103 16 graph 1 NA V1.y OutStrength -0.5578567 17 graph 1 NA V2.y OutStrength -1.0924346 18 graph 1 NA V3.y OutStrength -0.4551116 19 graph 1 NA V4.y OutStrength 0.8631029 20 graph 1 NA V5.y OutStrength 1.2423000 21 graph 1 NA V1.y OutExpectedInfluence 0.3646004 22 graph 1 NA V2.y OutExpectedInfluence -0.6033907 23 graph 1 NA V3.y OutExpectedInfluence 0.4658766 24 graph 1 NA V4.y OutExpectedInfluence -1.3902892 25 graph 1 NA V5.y OutExpectedInfluence 1.1632029 26 graph 1 NA V1.y InExpectedInfluence 0.8088967 27 graph 1 NA V2.y InExpectedInfluence -0.4139612 28 graph 1 NA V3.y InExpectedInfluence 0.1561342 29 graph 1 NA V4.y InExpectedInfluence 0.9488233 30 graph 1 NA V5.y InExpectedInfluence -1.4998929 > > > > cleanEx() > nameEx("CentralityAndClusteringPlots") > ### * CentralityAndClusteringPlots > > flush(stderr()); flush(stdout()) > > ### Name: CentralityAndClusteringPlots > ### Title: Plots for node centrality values or clustering coefficients > ### Aliases: CentralityAndClusteringPlots centPlot clustPlot plotCentrality > > ### ** Examples > > x <- fitNetwork(ggmDat) > > centPlot(x) Note: z-scores are shown on x-axis. > clustPlot(x) Note: z-scores are shown on x-axis. > plotCentrality(x) > > > > cleanEx() > nameEx("LogLikelihood") > ### * LogLikelihood > > flush(stderr()); flush(stdout()) > > ### Name: LogLikelihood > ### Title: Log-likelihood functions and Likelihood Ratio Tests for > ### moderated networks > ### Aliases: LogLikelihood modLL SURll modTable SURtable > > ### ** Examples > > data <- na.omit(psychTools::msq[, c('hostile', 'lonely', 'nervous', 'sleepy', 'depressed')]) > > ##### Use modLL() for GGMs > ggm1 <- fitNetwork(data[, -5]) > ggm2 <- fitNetwork(data, covariates = 5) > ggm3 <- fitNetwork(data, moderators = 5) > > modLL(ggm1) LL df AIC BIC -16017.31 17.00 32068.61 32198.49 > modLL(ggm2) LL df AIC BIC -15614.12 21.00 31270.23 31430.67 > > modLL(ggm1, ggm2) LL df LL_diff2 Df_diff pval decision AIC BIC net0 -16017.31 17 32068.61 32198.49 net1 -15614.12 21 806.3803 4 0 net1 31270.23 31430.67 > modLL(ggm1, ggm2, nodes = TRUE) LL_diff2 Df_diff pval decision hostile 272.23740 1 0 net1 lonely 875.33304 1 0 net1 nervous 67.44796 1 0 net1 sleepy 86.25282 1 0 net1 > > modLL(list(ggm1 = ggm1, ggm2 = ggm2)) LL df LL_diff2 Df_diff pval decision AIC BIC ggm1 -16017.31 17 32068.61 32198.49 ggm2 -15614.12 21 806.3803 4 0 ggm2 31270.23 31430.67 > modLL(list(GGM1 = ggm1, GGM2 = ggm2), nodes = TRUE) LL_diff2 Df_diff pval decision hostile 272.23740 1 0 GGM2 lonely 875.33304 1 0 GGM2 nervous 67.44796 1 0 GGM2 sleepy 86.25282 1 0 GGM2 > > ggms <- list(ggm1, ggm2, ggm3) > > modLL(ggms) LL df AIC BIC net0 -16017.31 17 32068.61 32198.49 net1 -15614.12 21 31270.23 31430.67 net2 -15570.54 33 31207.07 31459.19 > modTable(ggms) $LRT net0 net1 Chisq Df pval decision 1 fit1 fit2 806.3803 4 0 fit2 2 fit1 fit3 893.5369 16 0 fit3 3 fit2 fit3 87.1566 12 0 fit3 $omnibus LL df AIC BIC LRT fit3 -15570.54 33 31207.07 31459.19 2 fit2 -15614.12 21 31270.23 31430.67 1 fit1 -16017.31 17 32068.61 32198.49 0 attr(,"alpha") [1] 0.05 > modTable(ggms, names = c("GGM1", "GGM2", "GGM3")) $LRT net0 net1 Chisq Df pval decision 1 GGM1 GGM2 806.3803 4 0 GGM2 2 GGM1 GGM3 893.5369 16 0 GGM3 3 GGM2 GGM3 87.1566 12 0 GGM3 $omnibus LL df AIC BIC LRT GGM3 -15570.54 33 31207.07 31459.19 2 GGM2 -15614.12 21 31270.23 31430.67 1 GGM1 -16017.31 17 32068.61 32198.49 0 attr(,"alpha") [1] 0.05 > > names(ggms) <- c("GGM1", "GGM2", "GGM3") > modTable(ggms) $LRT net0 net1 Chisq Df pval decision 1 GGM1 GGM2 806.3803 4 0 GGM2 2 GGM1 GGM3 893.5369 16 0 GGM3 3 GGM2 GGM3 87.1566 12 0 GGM3 $omnibus LL df AIC BIC LRT GGM3 -15570.54 33 31207.07 31459.19 2 GGM2 -15614.12 21 31270.23 31430.67 1 GGM1 -16017.31 17 32068.61 32198.49 0 attr(,"alpha") [1] 0.05 > modLL(ggms) LL df AIC BIC GGM1 -16017.31 17 32068.61 32198.49 GGM2 -15614.12 21 31270.23 31430.67 GGM3 -15570.54 33 31207.07 31459.19 > > ##### Use SURll() for SUR networks > sur1 <- fitNetwork(data[, -5], lags = TRUE) > sur2 <- fitNetwork(data, covariates = 5, lags = TRUE) > sur3 <- fitNetwork(data, moderators = 5, lags = TRUE) > > SURll(sur1) LL df AIC BIC -16690.15 30.00 33440.30 33669.48 > SURll(sur2) LL df AIC BIC -16686.74 34.00 33441.48 33701.22 > > SURll(sur1, sur2) LL df LL_diff2 Df_diff pval decision AIC BIC net0 -16690.15 30 33440.30 33669.48 net1 -16686.74 34 6.82 4 0.1457 net0 33441.48 33701.22 > SURll(sur1, sur2, nodes = TRUE) LL_diff2 Df_diff pval decision hostile.y 0.4214262 1 0.5162 net0 lonely.y 4.7000657 1 0.0302 net1 nervous.y 2.9457641 1 0.0861 net0 sleepy.y 1.3445451 1 0.2462 net0 > SURll(list(SUR1 = sur1, SUR2 = sur2), nodes = TRUE) LL_diff2 Df_diff pval decision hostile.y 0.4214262 1 0.5162 SUR1 lonely.y 4.7000657 1 0.0302 SUR2 nervous.y 2.9457641 1 0.0861 SUR1 sleepy.y 1.3445451 1 0.2462 SUR1 > > surs <- list(sur1, sur2, sur3) > > SURll(surs) LL df AIC BIC net0 -16690.15 30 33440.30 33669.48 net1 -16686.74 34 33441.48 33701.22 net2 -16682.02 50 33464.05 33846.02 > SURtable(surs, names = c('SUR1', "SUR2", "SUR3")) $LRT net0 net1 Chisq Df pval decision 1 SUR2 SUR3 9.4306 16 0.8946 SUR2 2 SUR1 SUR3 16.2506 20 0.7010 SUR1 3 SUR1 SUR2 6.8200 4 0.1457 SUR1 $omnibus LL df AIC BIC LRT SUR3 -16682.02 50 33464.05 33846.02 0 SUR2 -16686.74 34 33441.48 33701.22 1 SUR1 -16690.15 30 33440.30 33669.48 2 attr(,"alpha") [1] 0.05 > > names(surs) <- c("SUR1", "SUR2", "SUR3") > SURll(surs) LL df AIC BIC SUR1 -16690.15 30 33440.30 33669.48 SUR2 -16686.74 34 33441.48 33701.22 SUR3 -16682.02 50 33464.05 33846.02 > SURtable(surs) $LRT net0 net1 Chisq Df pval decision 1 SUR2 SUR3 9.4306 16 0.8946 SUR2 2 SUR1 SUR3 16.2506 20 0.7010 SUR1 3 SUR1 SUR2 6.8200 4 0.1457 SUR1 $omnibus LL df AIC BIC LRT SUR3 -16682.02 50 33464.05 33846.02 0 SUR2 -16686.74 34 33441.48 33701.22 1 SUR1 -16690.15 30 33440.30 33669.48 2 attr(,"alpha") [1] 0.05 > > > > cleanEx() > nameEx("bootNet") > ### * bootNet > > flush(stderr()); flush(stdout()) > > ### Name: bootNet > ### Title: Bootstrapping network estimation for moderated networks > ### Aliases: bootNet > > ### ** Examples > > > > > cleanEx() > nameEx("bootNetDescriptives") > ### * bootNetDescriptives > > flush(stderr()); flush(stdout()) > > ### Name: bootNetDescriptives > ### Title: Descriptive statistics for 'bootNet' objects > ### Aliases: bootNetDescriptives summary.bootNet cscoef > > ### ** Examples > > > > > cleanEx() > nameEx("compareVAR") > ### * compareVAR > > flush(stderr()); flush(stdout()) > > ### Name: compareVAR > ### Title: Compare two to three 'lmerVAR' models > ### Aliases: compareVAR > > ### ** Examples > > > > > cleanEx() > nameEx("condPlot") > ### * condPlot > > flush(stderr()); flush(stdout()) > > ### Name: condPlot > ### Title: Conditional effects plot > ### Aliases: condPlot > > ### ** Examples > > > > > cleanEx() > nameEx("fitNetwork") > ### * fitNetwork > > flush(stderr()); flush(stdout()) > > ### Name: fitNetwork > ### Title: Fit cross-sectional and idiographic moderated network models > ### Aliases: fitNetwork > > ### ** Examples > > fit1 <- fitNetwork(ggmDat) > > > fit3 <- fitNetwork(gvarDat, 'M', lags = 1) > > > > cleanEx() > nameEx("getFitCIs") > ### * getFitCIs > > flush(stderr()); flush(stdout()) > > ### Name: getFitCIs > ### Title: Provides model coefficients with confidence intervals > ### Aliases: getFitCIs > > ### ** Examples > > x <- fitNetwork(ggmDat) > getFitCIs(x) $V1 predictor lower b upper Pvalue select 1 V2 -0.001732837 0.02677078 0.055274395 6.570858e-02 TRUE 2 V3 0.430229508 0.45632161 0.482413708 1.907852e-231 TRUE 3 V4 0.187599247 0.21506629 0.242533328 5.650737e-52 TRUE 4 V5 0.072823620 0.10011812 0.127412618 7.476397e-13 TRUE 5 M -0.052023011 -0.02249285 0.007037311 1.355301e-01 TRUE $V2 predictor lower b upper Pvalue select 1 V1 -0.001639498 0.02532877 0.05229704 6.570858e-02 TRUE 2 V3 -0.010686788 0.01751669 0.04572016 2.235478e-01 TRUE 3 V4 -0.039992430 -0.01265491 0.01468260 3.642949e-01 TRUE 4 V5 0.326582181 0.35142485 0.37626752 1.697696e-157 TRUE 5 M -0.185245178 -0.15684617 -0.12844717 5.229159e-27 TRUE $V3 predictor lower b upper Pvalue select 1 V1 0.39352010 0.417385882 0.44125167 1.907852e-231 TRUE 2 V2 -0.01033144 0.016934233 0.04419990 2.235478e-01 TRUE 3 V4 -0.01966983 0.007210813 0.03409145 5.990740e-01 TRUE 4 V5 -0.03134329 -0.005104848 0.02113359 7.029799e-01 TRUE 5 M -0.03070620 -0.002457737 0.02579072 8.646040e-01 TRUE $V4 predictor lower b upper Pvalue select 1 V1 0.18265947 0.209403263 0.23614705 5.650737e-52 TRUE 2 V2 -0.04115625 -0.013023183 0.01510988 3.642949e-01 TRUE 3 V3 -0.02093847 0.007675887 0.03629024 5.990740e-01 TRUE 4 V5 0.33352448 0.358702003 0.38387953 1.439647e-159 TRUE 5 M -0.01777366 0.011369912 0.04051349 4.445165e-01 TRUE $V5 predictor lower b upper Pvalue select 1 V1 0.07442143 0.102314786 0.13020815 7.476397e-13 TRUE 2 V2 0.35274840 0.379581500 0.40641460 1.697696e-157 TRUE 3 V3 -0.03501898 -0.005703505 0.02361197 7.029799e-01 TRUE 4 V4 0.35005987 0.376485638 0.40291141 1.439647e-159 TRUE 5 M 0.15161504 0.181048817 0.21048260 5.171614e-33 TRUE $M predictor lower b upper Pvalue select 1 V1 -0.04586884 -0.019832009 0.006204817 1.355301e-01 TRUE 2 V2 -0.17262989 -0.146164870 -0.119699850 5.229159e-27 TRUE 3 V3 -0.02959931 -0.002369141 0.024861027 8.646040e-01 TRUE 4 V4 -0.01609489 0.010295992 0.036686878 4.445165e-01 TRUE 5 V5 0.13080935 0.156204020 0.181598687 5.171614e-33 TRUE attr(,"class") [1] "list" "fitCoefs" > > > > cleanEx() > nameEx("intsPlot") > ### * intsPlot > > flush(stderr()); flush(stdout()) > > ### Name: intsPlot > ### Title: Plot confidence intervals for interaction terms > ### Aliases: intsPlot > > ### ** Examples > > fit <- fitNetwork(ggmDat, 'M') > plot(fit, 'ints', y = 'all') > > > > cleanEx() > nameEx("lmerVAR") > ### * lmerVAR > > flush(stderr()); flush(stdout()) > > ### Name: lmerVAR > ### Title: Mixed-effects modeling for the GVAR in multilevel data > ### Aliases: lmerVAR > > ### ** Examples > > > > > cleanEx() > nameEx("mlGVAR") > ### * mlGVAR > > flush(stderr()); flush(stdout()) > > ### Name: mlGVAR > ### Title: Fit GVAR models with multilevel data > ### Aliases: mlGVAR > > ### ** Examples > > > > > cleanEx() > nameEx("mlGVARsim") > ### * mlGVARsim > > flush(stderr()); flush(stdout()) > > ### Name: mlGVARsim > ### Title: Main workhorse for simulating VAR and mlGVAR data > ### Aliases: mlGVARsim > > ### ** Examples > > set.seed(1) > x <- mlGVARsim(nTime = 50, nPerson = 10, nNode = 3, m = TRUE) > > > > cleanEx() > nameEx("mnetPowerSim") > ### * mnetPowerSim > > flush(stderr()); flush(stdout()) > > ### Name: mnetPowerSim > ### Title: Power simulator for cross-sectional and idiographic networks > ### Aliases: mnetPowerSim > > ### ** Examples > > > > > cleanEx() > nameEx("modSelect") > ### * modSelect > > flush(stderr()); flush(stdout()) > > ### Name: modSelect > ### Title: Select a model based on output from 'resample' > ### Aliases: modSelect > > ### ** Examples > > > > > cleanEx() > nameEx("net") > ### * net > > flush(stderr()); flush(stdout()) > > ### Name: net > ### Title: Get adjacency matrices from fit objects > ### Aliases: net netInts > > ### ** Examples > > x <- fitNetwork(ggmDat, 'M') > > net(x, threshold = .05) V1 V2 V3 V4 V5 V1 0.0000000 0.0000000 0.4216223 0.2533480 0.0868111 V2 0.0000000 0.0000000 0.0000000 0.0000000 0.3479771 V3 0.4216223 0.0000000 0.0000000 0.0000000 0.0000000 V4 0.2533480 0.0000000 0.0000000 0.0000000 0.3553128 V5 0.0868111 0.3479771 0.0000000 0.3553128 0.0000000 > netInts(x, threshold = TRUE) V1 V2 V3 V4 V5 V1:M 0.00000000 0.02983080 0 0.00000000 -0.22658633 V2:M 0.01731203 0.00000000 0 0.03275418 -0.09789445 V3:M 0.00000000 0.00000000 0 0.00000000 0.00000000 V4:M 0.00000000 0.02433259 0 0.00000000 0.12094251 V5:M -0.23483006 -0.09856010 0 0.13321305 0.00000000 > > > > > cleanEx() > nameEx("ordinalize") > ### * ordinalize > > flush(stderr()); flush(stdout()) > > ### Name: ordinalize > ### Title: Convert continuous variables into ordinal variables > ### Aliases: ordinalize > > ### ** Examples > > dat <- data.frame(sapply(1:5, function(z) rnorm(100))) > ord_dat <- ordinalize(dat) > > # Including a moderator, without converting the moderator into an ordinal variable > ord_dat <- ordinalize(dat, m = 5, mord = FALSE) > > colnames(dat)[5] <- 'M' > ord_dat <- ordinalize(dat, m = 'M', mord = FALSE) > > # Use thresholds to break each variable into quartiles > thresh <- lapply(dat, function(z) quantile(z, probs = c(.25, .5, .75))) > ord_dat <- ordinalize(dat, thresholds = thresh) > > > > cleanEx() > nameEx("plot.resample") > ### * plot.resample > > flush(stderr()); flush(stdout()) > > ### Name: plot.resample > ### Title: Plot method for output of resample function > ### Aliases: plot.resample > > ### ** Examples > > > > > cleanEx() > nameEx("plotBoot") > ### * plotBoot > > flush(stderr()); flush(stdout()) > > ### Name: plotBoot > ### Title: Plot 'bootNet' outputs > ### Aliases: plotBoot plot.bootNet > > ### ** Examples > > > > > cleanEx() > nameEx("plotCoefs") > ### * plotCoefs > > flush(stderr()); flush(stdout()) > > ### Name: plotCoefs > ### Title: Plot model coefficients with confidence intervals > ### Aliases: plotCoefs > > ### ** Examples > > > > > cleanEx() > nameEx("plotMods") > ### * plotMods > > flush(stderr()); flush(stdout()) > > ### Name: plotMods > ### Title: Plot conditional networks at different levels of the moderator > ### Aliases: plotMods > > ### ** Examples > > data <- na.omit(psychTools::msq[, c('hostile', 'lonely', 'nervous', 'sleepy', 'depressed')]) > > fit0 <- fitNetwork(data, moderators = 'depressed', mval = 0) > fit1 <- fitNetwork(data, moderators = 'depressed', mval = 1) > fit2 <- fitNetwork(data, moderators = 'depressed', mval = 2) > > fits <- list(fit0, fit1, fit2) > plotMods(fits) > > > > cleanEx() > nameEx("plotNet") > ### * plotNet > > flush(stderr()); flush(stdout()) > > ### Name: plotNet > ### Title: Plot moderated and unmoderated network models > ### Aliases: plotNet plot.ggm plot.SURnet plot.mlGVAR plot.lmerVAR > ### plot.ggmSim plot.mlGVARsim plot.GVARsim > > ### ** Examples > > fit1 <- fitNetwork(ggmDat) > > plot(fit1) > plotNet(fit1) # This and the command above produce the same result > > fit2 <- fitNetwork(gvarDat, moderators = 'M', lags = 1) > > plot(fit2, 'pdc') # Partial Directed Correlations > plot(fit2, 'pcc') # Partial Contemporaneous Correlations > > > > cleanEx() > nameEx("plotNet2") > ### * plotNet2 > > flush(stderr()); flush(stdout()) > > ### Name: plotNet2 > ### Title: Plot temporal and contemporaneous networks in the same window > ### Aliases: plotNet2 > > ### ** Examples > > x <- fitNetwork(gvarDat, lags = TRUE) > plotNet2(x) > > > > cleanEx() > nameEx("plotNet3") > ### * plotNet3 > > flush(stderr()); flush(stdout()) > > ### Name: plotNet3 > ### Title: Plot temporal, contemporaneous, and between-subject networks > ### Aliases: plotNet3 > > ### ** Examples > > > > > cleanEx() > nameEx("plotPower") > ### * plotPower > > flush(stderr()); flush(stdout()) > > ### Name: plotPower > ### Title: Plot results of power simulations > ### Aliases: plotPower plot.mnetPower > > ### ** Examples > > > > > cleanEx() > nameEx("plotPvals") > ### * plotPvals > > flush(stderr()); flush(stdout()) > > ### Name: plotPvals > ### Title: Plot the ECDF of p-values from resampling > ### Aliases: plotPvals > > ### ** Examples > > > > > cleanEx() > nameEx("plotStability") > ### * plotStability > > flush(stderr()); flush(stdout()) > > ### Name: plotStability > ### Title: Plot stability selection paths for a given outcome > ### Aliases: plotStability > > ### ** Examples > > > > > cleanEx() > nameEx("predictNet") > ### * predictNet > > flush(stderr()); flush(stdout()) > > ### Name: predictNet > ### Title: Calculate prediction error from network models > ### Aliases: predictNet > > ### ** Examples > > fit1 <- fitNetwork(ggmDat, covariates = 'M') > fit2 <- fitNetwork(ggmDat, moderators = 'M') > > predictNet(fit1) Variable R2 adjR2 MSE RMSE 1 V1 0.287 0.286 1.079 1.039 2 V2 0.172 0.171 1.021 1.010 3 V3 0.213 0.212 0.987 0.993 4 V4 0.241 0.241 1.051 1.025 5 V5 0.325 0.324 1.103 1.050 > predictNet(fit1, all = TRUE) $Y V1.y V2.y V3.y V4.y V5.y 1 0.4601367508 0.6263054381 -4.971274e-01 -0.6781088589 1.024086799 2 1.4183437121 -0.1577401589 7.176159e-01 -0.4457199148 -0.199737308 3 3.1085155987 2.8065222508 8.596481e-01 2.6162764221 2.453494283 4 -0.4826577040 -0.9064519360 1.404535e+00 -0.0917898248 0.060291729 5 1.2823596871 -1.3370341481 5.959668e-01 -1.3169344356 -0.189590137 6 3.2013489416 0.8389310791 1.014904e+00 1.7088628031 0.631802957 7 -1.6537885719 -1.8157231640 -4.171105e-02 -0.8320875585 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-4.252247e-01 -0.4111744478 -7.616064e-02 1917 4.631652e-01 3.114379e-01 -2.027657e-01 -0.0023253743 -1.133405e+00 1918 1.095432e+00 3.230167e-01 -2.858760e-01 0.1999188796 2.387601e-01 1919 8.011365e-02 -6.217488e-02 -7.167938e-01 -0.4450056202 -3.082969e-01 1920 -1.806610e-01 -3.436209e-01 -6.672353e-02 -0.3542948278 -4.420414e-02 1921 -4.194145e-01 -4.070198e-01 -3.818627e-01 -0.4095348589 -1.502442e-01 1922 4.079084e-01 1.354618e-01 2.570940e-01 0.2727655190 -1.175589e-01 1923 4.536517e-03 8.300018e-02 -1.351956e-01 0.2582257852 4.913218e-01 1924 -7.111556e-01 -7.130584e-01 -4.564095e-01 -0.9012957937 -8.356054e-01 1925 -1.177825e+00 -2.136228e-01 -1.601082e-01 -0.4809838618 -5.027202e-01 1926 2.320821e-01 3.736621e-01 2.588750e-01 0.6017250873 5.581272e-01 1927 -2.091840e-01 -3.734953e-01 -4.718050e-01 -0.2362156703 -1.868180e-03 1928 -4.290317e-01 7.043274e-02 -5.518802e-01 -0.0822404409 -3.504910e-01 1929 -6.217740e-02 2.333467e-01 -4.946384e-01 -0.0652711565 -2.195251e-02 1930 -1.893281e-02 -4.451703e-01 -2.890574e-02 -0.7016085357 -1.350770e+00 1931 4.628986e-01 1.629063e-02 2.390009e-01 0.2613415688 3.453053e-01 1932 -1.101696e+00 -5.460568e-01 -6.670404e-01 -1.0612109183 -1.544576e+00 1933 2.691521e-01 1.224370e+00 1.067138e+00 1.5063268685 -3.653003e-02 1934 -5.155166e-02 -3.712635e-01 -5.011634e-01 -0.6027422742 -5.049213e-01 1935 2.958893e-01 2.236036e-01 1.770482e-01 0.4285421005 7.236571e-01 1936 -1.420194e+00 -1.071591e+00 -3.692152e-01 -1.4982969994 -1.624620e+00 1937 -9.423113e-01 -6.036235e-01 -7.404234e-01 -1.0125484906 -9.331920e-01 1938 8.266567e-01 3.060697e-01 1.059545e+00 0.4610348266 6.116327e-01 1939 1.468964e-01 1.737558e-01 -7.322621e-02 0.0546996442 -2.852032e-01 1940 -6.779850e-01 1.296558e-01 -3.992630e-01 -0.1780186712 -2.428809e-01 1941 -1.646329e-01 -2.607754e-01 -4.995057e-01 -0.6084371723 -1.704302e+00 1942 -6.236030e-01 2.360552e-01 3.264025e-01 0.2211798399 2.062839e-01 1943 9.224862e-01 2.060612e-01 -2.909977e-01 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3.563499e-01 0.2273496752 1.154800e+00 4908 1.960942e-01 1.801476e-01 1.361518e+00 0.8770073906 4.500093e-01 4909 -8.943276e-01 -2.162101e-02 -5.431652e-01 -0.1380337341 -3.266329e-01 4910 -4.961959e-01 -1.428250e-01 -8.085146e-02 -0.1579619274 -1.546842e+00 4911 -3.691444e-01 -1.050907e-01 -1.557288e-01 -0.2952039483 -9.121086e-01 4912 -6.694577e-01 -6.830947e-02 -9.300087e-02 -0.1528047991 -8.865666e-01 4913 1.004426e+00 6.061388e-01 1.702112e-01 0.5638012245 -1.414555e-01 4914 -3.230730e-01 4.774932e-03 5.679946e-02 -0.0351927961 3.666469e-02 4915 1.626061e-01 5.688968e-01 -4.248975e-01 0.3743992629 6.561394e-01 4916 4.627438e-01 -3.507086e-01 -4.964874e-02 -0.2704394142 1.965383e-02 4917 2.245349e-01 2.209397e-01 -1.374394e-01 -0.4212760516 1.132100e-01 4918 8.043184e-01 -1.898778e-01 -1.201711e-01 -0.4345250266 4.536100e-01 4919 -1.059252e+00 -7.453925e-01 -5.813705e-01 -0.9985918845 -1.392293e+00 4920 -2.757292e-01 3.287666e-01 3.508922e-01 0.4656721460 9.052654e-01 4921 -6.006427e-01 -2.129477e-01 -3.070008e-01 -0.3485692028 -6.892481e-01 4922 3.943246e-02 1.726573e-01 2.252905e-01 0.3022810686 4.559309e-01 4923 -5.271338e-02 -2.625482e-01 1.792752e-01 0.0034864492 1.179918e-01 4924 -1.618805e-01 -4.720316e-01 4.931106e-02 -0.5192931991 -1.068232e+00 4925 8.774341e-02 -2.828747e-01 3.844219e-02 -0.2459537739 -2.854225e-03 4926 1.214298e-01 -7.911995e-02 6.983809e-02 0.2435644423 3.241066e-01 4927 7.519142e-01 2.135641e-01 4.412560e-01 0.3926283451 6.036282e-01 4928 7.962281e-01 9.894982e-01 1.334659e-01 1.1790617387 1.800215e+00 4929 4.712653e-02 6.277128e-01 -1.272495e-02 0.6735877676 -2.926567e-02 4930 -1.007379e+00 1.995510e-01 -1.270724e+00 0.1726156014 1.773544e-01 4931 -3.028033e-01 7.182437e-02 -3.125472e-01 -0.1515262397 -3.125374e-01 4932 8.165934e-01 3.296125e-01 3.951363e-01 0.4616415411 1.312869e+00 4933 1.876074e-01 2.699855e-01 2.205720e-01 0.2286923368 6.473282e-01 4934 -2.039716e-01 -8.799933e-02 -1.461201e-01 0.2844572905 -9.095869e-01 4935 4.058015e-01 7.714824e-02 -1.994812e-01 -0.3508071999 -2.436245e-01 4936 -1.215002e-01 -5.195756e-01 6.654091e-02 -0.3879152361 6.707578e-01 4937 8.894397e-02 1.603421e-01 7.117079e-01 0.5999674791 4.345187e-02 4938 -1.026665e+00 -1.114247e+00 -4.440660e-01 -1.0692612385 -2.881225e-01 4939 6.748196e-01 4.483038e-01 -4.610323e-01 0.3026301909 2.275020e-01 4940 3.653115e-02 6.228616e-01 -5.333672e-01 0.5628751797 2.971260e-01 4941 -6.595668e-01 -3.996861e-02 5.492966e-01 0.1690056480 8.693889e-03 4942 1.156056e+00 8.197762e-01 4.538805e-01 0.9853915099 9.891823e-01 4943 -7.855124e-01 -4.653018e-01 -7.462891e-01 -0.7544119283 -3.052902e-01 4944 8.846530e-01 7.652000e-01 5.735680e-01 0.9385814616 -3.502111e-01 4945 -3.672252e-02 5.460004e-01 5.105770e-01 0.6281348132 1.052881e+00 4946 -2.231663e-01 3.767125e-01 -1.315653e-01 0.4286175844 2.097800e-01 4947 -4.824637e-01 -1.622580e-01 -3.622179e-01 -0.4792024418 -7.509289e-01 4948 1.072012e+00 1.279636e-01 9.957249e-01 0.6129281602 1.582479e+00 4949 1.183394e+00 2.282134e-01 1.406807e+00 1.0569196364 5.061196e-01 4950 -4.945284e-01 -2.648365e-01 5.783917e-02 -0.4032944521 1.741407e-01 4951 -4.745088e-01 2.009356e-01 -9.004581e-01 -0.0914510112 -7.010021e-01 4952 -1.006548e-01 1.170565e-01 5.667647e-02 0.3717094667 -1.874278e-01 4953 4.145934e-01 3.372216e-01 -1.184688e-01 0.2629681917 4.325856e-01 4954 -1.699910e-01 -3.809011e-01 -4.568422e-01 -0.6653446548 5.609511e-02 4955 -5.865753e-01 1.113064e-01 -1.465026e-01 -0.0740361326 2.239011e-01 4956 -1.655539e-01 -2.564692e-01 7.339697e-02 -0.6373323553 -9.971598e-01 4957 3.180155e-01 -4.850210e-01 4.640328e-01 -0.0013331003 7.550742e-01 4958 3.467928e-01 2.894948e-01 8.235050e-01 0.5256016278 1.318787e-01 4959 8.340946e-03 4.017701e-01 -4.496932e-01 -0.1561507373 -5.721286e-01 4960 1.121061e-01 -1.149970e-01 9.486665e-02 0.0662431299 7.203708e-01 4961 8.518217e-01 4.911434e-01 -1.006542e-01 0.1668690542 3.756934e-01 4962 -2.390977e-01 -3.947985e-03 2.113913e-01 -0.1332515066 3.365094e-01 4963 7.078543e-02 -3.048197e-01 -1.618024e-01 -0.1369666063 1.318851e+00 4964 -5.521289e-01 -1.721585e-01 -6.148467e-01 -0.1796380804 3.469032e-01 4965 3.245139e-01 -4.859351e-01 5.502719e-01 -0.2144314537 1.911079e-01 4966 5.569341e-01 7.394044e-01 9.956029e-01 0.7704172225 1.240709e-02 4967 9.150766e-01 3.785356e-01 -2.520162e-01 0.0852621391 5.413417e-02 4968 1.462104e-01 1.027882e-02 -5.948684e-02 -0.4445954643 -5.653502e-02 4969 -1.444518e-01 -7.392740e-01 -1.047338e-02 -0.5655761294 2.319143e-01 4970 4.374276e-01 1.221334e+00 1.072698e-01 0.8819435006 -8.345265e-01 4971 8.327857e-01 6.257619e-01 6.825458e-01 0.8445457094 4.614799e-01 4972 -2.673630e-02 -4.393716e-01 -2.663912e-01 -0.3654960968 1.817922e-01 4973 1.877195e-01 -2.676243e-01 -4.340247e-01 -0.6081811605 2.060987e-01 4974 1.194394e-01 -2.609222e-01 -2.320867e-01 -0.5204382685 -5.446126e-01 4975 8.902739e-01 4.088328e-01 5.803557e-01 0.6905859918 1.128698e+00 4976 -5.668619e-01 7.805474e-01 5.728950e-01 0.9049702710 -6.921576e-01 4977 4.540368e-01 9.436849e-02 -5.242588e-01 0.0344169330 1.003513e+00 4978 -2.374488e-01 -2.132389e-01 -2.698134e-01 -0.3391852514 -4.090566e-01 4979 -1.072820e+00 2.368831e-01 -1.166165e+00 -0.1062818380 -5.686334e-01 4980 4.808571e-01 -4.184820e-01 -3.992610e-01 -0.7094121253 6.456466e-01 4981 2.164408e-01 -2.301244e-02 -6.160105e-01 -0.3447217362 1.718004e-02 4982 2.178130e-01 -7.887565e-02 -5.776883e-01 -0.3438735477 2.668300e-02 4983 1.113229e+00 -1.287375e-01 4.436590e-01 -0.0109234972 5.508338e-02 4984 -5.424382e-01 -4.107306e-01 -1.549100e-01 -0.5176694004 -7.384148e-01 4985 -2.825790e-01 3.352465e-01 -2.077037e-01 0.3296132240 -3.061070e-01 4986 -9.005296e-01 -6.558613e-01 -7.385689e-02 -0.6025104416 -8.094290e-01 4987 7.540526e-01 4.879660e-01 -5.646266e-01 0.2015418404 2.944953e-01 4988 7.514352e-02 3.367247e-01 -9.442337e-01 -0.0562462194 2.304594e-01 4989 5.619755e-01 2.445695e-01 5.027501e-01 0.7175866414 7.367248e-01 4990 -7.764684e-01 -2.819775e-02 -1.644334e+00 -0.9063331987 -8.765122e-01 4991 -1.007611e+00 -4.546146e-01 -4.805324e-01 -0.6243067184 -5.904559e-01 4992 9.808022e-01 3.402750e-01 1.383455e-01 0.2336796825 9.607928e-01 4993 3.241850e-01 5.894599e-01 -4.755478e-02 0.7009530724 8.568021e-02 4994 -1.877326e-01 -2.187336e-01 -5.489488e-01 -0.6634536875 -1.134652e+00 4995 -1.013847e+00 -4.845887e-01 6.523639e-02 -0.7007561263 -7.296343e-01 4996 7.891400e-01 -1.218566e-02 -3.233644e-01 -0.4684780343 2.467256e-01 4997 6.886792e-01 -4.829970e-01 2.197391e-01 0.0318294573 1.232942e+00 4998 -5.079648e-01 -5.555475e-01 5.336839e-01 -0.2541550687 -9.174617e-01 4999 -7.119567e-01 1.080024e-01 -7.532402e-01 -0.5664569548 -5.808063e-01 5000 -2.408541e-01 -4.069285e-01 3.289396e-01 -0.2325133616 5.339205e-01 $errors Variable R2 adjR2 MSE RMSE 1 V1 0.287 0.286 1.079 1.039 2 V2 0.172 0.171 1.021 1.01 3 V3 0.213 0.212 0.987 0.993 4 V4 0.241 0.241 1.051 1.025 5 V5 0.325 0.324 1.103 1.05 > > predictNet(fit2, fit1) # Find the differences in prediction error across the two models Variable R2 adjR2 MSE RMSE 1 V1 0.062 0.062 -0.094 -0.047 2 V2 0.012 0.011 -0.014 -0.006 3 V3 0.001 0.001 0.000 0.000 4 V4 0.028 0.026 -0.037 -0.018 5 V5 0.061 0.061 -0.099 -0.048 > > > > cleanEx() > nameEx("resample") > ### * resample > > flush(stderr()); flush(stdout()) > > ### Name: resample > ### Title: Bootstrapping or multi-sample splits for variable selection > ### Aliases: resample > > ### ** Examples > > > > > cleanEx() > nameEx("sampleSize") > ### * sampleSize > > flush(stderr()); flush(stdout()) > > ### Name: sampleSize > ### Title: Reports the minimum sample size required to fit a network model > ### Aliases: sampleSize > > ### ** Examples > > sampleSize(p = 10) P = 10 | M = 0 | lags = 0 ###### Min. N = 11 ######> > sampleSize(p = 10, m = 1) P = 10 | M = 1 | lags = 0 ###### Min. N = 21 ######> > sampleSize(p = 10, m = 1, lags = 1) P = 10 | M = 1 | lags = 1 ###### Min. N = 32 ######> > minSamp <- sampleSize(p = 10, m = 1, lags = 1, print = FALSE) > > > > cleanEx() > nameEx("selected") > ### * selected > > flush(stderr()); flush(stdout()) > > ### Name: selected > ### Title: Shows which variables were selected for each node of a network > ### Aliases: selected > > ### ** Examples > > > > > cleanEx() > nameEx("simNet") > ### * simNet > > flush(stderr()); flush(stdout()) > > ### Name: simNet > ### Title: Simulate network structure and data > ### Aliases: simNet > > ### ** Examples > > > # Generate a moderated GGM along with data > set.seed(1) > x <- simNet(N = 100, p = 3, m = TRUE) | | | 0% | |= | 1% | |= | 2% | |== | 3% | |=== | 4% | |==== | 5% | |==== | 6% | |===== | 7% | |====== | 8% | |====== | 9% | |======= | 10% | |======== | 11% | |======== | 12% | |========= | 13% | |========== | 14% | |========== | 15% | |=========== | 16% | |============ | 17% | |============= | 18% | |============= | 19% | |============== | 20% | |=============== | 21% | 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|==================================================================== | 97% | |===================================================================== | 98% | |===================================================================== | 99% | |======================================================================| 100% Time difference of 1.489474 secs > > net(x) # Get data-generating adjacency matrix [,1] [,2] [,3] [1,] 0.0000000 -0.5366693 0.0000000 [2,] -0.5366693 0.0000000 0.4633307 [3,] 0.0000000 0.4633307 0.0000000 > netInts(x) # Get data-generating interaction matrix [,1] [,2] [,3] [1,] 0 0.0000000 0.0000000 [2,] 0 0.0000000 0.2435237 [3,] 0 0.2435237 0.0000000 > > plot(x) # Plot the moderated network that generated the data > > # Generate a single-subject GVAR model with data > set.seed(1) > x <- simNet(N = 500, p = 3, m = TRUE, lags = 1) > > net(x, n = 'temporal') # Get the data-generating time-lagged adjacency matrix [,1] [,2] [,3] [1,] 0.7191501 0.0000000 0.0000000 [2,] -1.0407964 0.2793245 0.0000000 [3,] 0.9305724 0.0000000 0.7437829 > net(x, n = 'contemporaneous') # Get the data-generating standardized residual covariance matrix [,1] [,2] [,3] [1,] 0.000000 0.495532 0.504468 [2,] 0.495532 0.000000 0.000000 [3,] 0.504468 0.000000 0.000000 > > plot(x, which.net = 'beta') # 'beta' is another way of referring to the temporal network > plot(x, which.net = 'pcc') # 'pcc' is another way of referring to the contemporaneous network > > > > cleanEx() > nameEx("summary.mnetPower") > ### * summary.mnetPower > > flush(stderr()); flush(stdout()) > > ### Name: summary.mnetPower > ### Title: Descriptive statistics for power simulation results > ### Aliases: summary.mnetPower > > ### ** Examples > > > > > cleanEx() > nameEx("varSelect") > ### * varSelect > > flush(stderr()); flush(stdout()) > > ### Name: varSelect > ### Title: Variable selection for moderated networks > ### Aliases: varSelect > > ### ** Examples > > > > > ### *